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A Euler path is a path that uses every edge in a graph with no repeats
True or False:.

1 Answer

1 vote
True. To determine the truthfulness of the statement, we can break it down into two parts:
1. A Euler path uses every edge in a graph.
This part of the statement is true. A Euler path, by definition, visits every edge exactly once. Therefore, a Euler path does use every edge in a graph.
2. A Euler path has no repeats. This part of the statement is also true. In a Euler path, each edge is visited only once, ensuring that there are no repeated edges in the path.
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User Dlaliberte
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